MISSING NUMBERS FORMULA

the square root of       6 A2  +  8 A2 (2B - 1)
where A = 1,2,3... and B = 1,2,3...

Neil Sloane uses a different formula: 2^(2i+1)*(8*j+7). His reference series is shown at A055039 .


the chart below relates to A044075
basic missing number root distances (commencing at 14, adding 16's) times n2.
However, unlike the above series, there are ones above that do not apeear below...those are quantified at A124169

14 + 16's
n 2
4
9
16
25
36
49
64
81
14
56
126
224
350
504
686
896
1344
30
120
270
480
750
1080
46
184
414
736
1150
62
248
558
992
1550
78
312
702
1248
94
376
846
1504
126
504
1134
142
568
1278
158
632
1422
174
696
1602
190
760
1710
206
824
1854
222
888
1998
238
952
2142
254
1016
2286
270
1080
286
1144
302
1208
318
1272
334
1336
350
1400
3150
5600
8750
12600
17150
22400
28350

It can also be stated that for each missing number, other missing spheres can be determined. Add or subtract any whole number to any missing number and it results in a predictable, no sphere count at that same Z level for root numbers above and below that missing number. For example, 94 is a missing number. First, that means that no spheres exist at any of the various Z levels. Second, that means that root 93, and 95 have no spheres at the 1 Z level...and root 92 and 96 have no spheres at the 2 Z level...and root 91 and 97 have none at the 3 Z level...etc.